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Simplifying f(x) = (x + 2)(x + 2) + (2x + -3)(2x + -3) Multiply f * x fx = (x + 2)(x + 2) + (2x + -3)(2x + -3) Reorder the terms: fx = (2 + x)(x + 2) + (2x + -3)(2x + -3) Reorder the terms: fx = (2 + x)(2 + x) + (2x + -3)(2x + -3) Multiply (2 + x) * (2 + x) fx = (2(2 + x) + x(2 + x)) + (2x + -3)(2x + -3) fx = ((2 * 2 + x * 2) + x(2 + x)) + (2x + -3)(2x + -3) fx = ((4 + 2x) + x(2 + x)) + (2x + -3)(2x + -3) fx = (4 + 2x + (2 * x + x * x)) + (2x + -3)(2x + -3) fx = (4 + 2x + (2x + x2)) + (2x + -3)(2x + -3) Combine like terms: 2x + 2x = 4x fx = (4 + 4x + x2) + (2x + -3)(2x + -3) Reorder the terms: fx = 4 + 4x + x2 + (-3 + 2x)(2x + -3) Reorder the terms: fx = 4 + 4x + x2 + (-3 + 2x)(-3 + 2x) Multiply (-3 + 2x) * (-3 + 2x) fx = 4 + 4x + x2 + (-3(-3 + 2x) + 2x * (-3 + 2x)) fx = 4 + 4x + x2 + ((-3 * -3 + 2x * -3) + 2x * (-3 + 2x)) fx = 4 + 4x + x2 + ((9 + -6x) + 2x * (-3 + 2x)) fx = 4 + 4x + x2 + (9 + -6x + (-3 * 2x + 2x * 2x)) fx = 4 + 4x + x2 + (9 + -6x + (-6x + 4x2)) Combine like terms: -6x + -6x = -12x fx = 4 + 4x + x2 + (9 + -12x + 4x2) Reorder the terms: fx = 4 + 9 + 4x + -12x + x2 + 4x2 Combine like terms: 4 + 9 = 13 fx = 13 + 4x + -12x + x2 + 4x2 Combine like terms: 4x + -12x = -8x fx = 13 + -8x + x2 + 4x2 Combine like terms: x2 + 4x2 = 5x2 fx = 13 + -8x + 5x2 Solving fx = 13 + -8x + 5x2 Solving for variable 'f'. Move all terms containing f to the left, all other terms to the right. Divide each side by 'x'. f = 13x-1 + -8 + 5x Simplifying f = 13x-1 + -8 + 5x Reorder the terms: f = -8 + 13x-1 + 5x
| f(x)=(x+2)+(2*x-3) | | 9x+21=-2x | | x^3+2*x^2+7*x-3=0 | | 580.586=116.1172+27.004*h | | 4(y^2+2)=24 | | 3-2m=-2 | | 12y+15=-3(4y-5) | | 3-2m=2 | | 2(x-4)=20-2x-12 | | 2ab^2= | | X^3+3x-4x=0 | | (3y)2= | | -9x^2-9x+40=0 | | 5a^2*5b^3= | | 22+12(3)=15(3)+13 | | 4a^2+28a+48=0 | | x=0.5+3.8 | | 22+12x(3)= | | 2x(x+4)-(x+4)=0 | | 4(x-3)+12=20 | | 16+14(9)= | | 4(x-3)+12=29 | | -8-7(n-1)=447 | | 3a+5(2a+6)-7a= | | -36=3x-6 | | 14-3n=447 | | -6+3(n-1)=447 | | 24-5n=447 | | 9y-4=4y+26 | | 2x+6=-2+x | | 12n+22=15n+13 | | 12=45 |